If `A = phi`, then find each of the following :
(i) `P(A)`
(ii) `P(P(A))`
(iii) `P{P(P(A))}`.

If A and B are two independent events and P(A)=0.2, P(B)=0.3 , then find the values of the following: (i) P (A and B) (ii) P (A and not B) (iii) P (A or B) (iv) P (none of A and B)

If A and B are two independent events and P(A)=0.2, P(B)=0.3 , then find the values of the following: (i) P (A and B) (ii) P (A and not B) (iii) P (A or B) (iv) P (none of A and B)

Evaluate the following: (i) .^(9)P_(3) (ii) .^(10)P_(2) (iii) .^(12)P_(4)

Evaluate the following: (i) .^(9)P_(3) (ii) .^(10)P_(2) (iii) .^(12)P_(4)

For two events A and B P(A)=6/13, P(B)=5/13 and P(AuuB)=7/13 . Find the values of following: (i) P(AnnB) (ii) P(A//B) (iii) P(B//A)

For two events A and B P(A)=6/13, P(B)=5/13 and P(AuuB)=7/13 . Find the values of following: (i) P(AnnB) (ii) P(A//B) (iii) P(B//A)

If A and B are independent events such that P(A)=0.3 and P(B)=0.5 , then find the values of: (i) P(AnnB) (ii) P(AuuB) (iii) P(A//B) (iv) P(B//A)

If A and B are independent events such that P(A)=0.3 and P(B)=0.5 , then find the values of: (i) P(AnnB) (ii) P(AuuB) (iii) P(A//B) (iv) P(B//A)

Find p(0), p(1) and p(2) for each of the following polynomials : (i) p(y) =y^2-y+1 (ii) p(t) = 2+t+2t^2+t^3 (iii) p(x) = x^3 (iv) p(x) = (x-1) (x+1)

Find p(0), p(1) and p(2) for each of the following polynomials : (i) p(y)=y^(2)-y+1 (ii) p(t)=2+t+2t^(2)-t^(3) (iii) p(x)=x^(3) (iv) p(x)=(x-1)(x+1)